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To find the product of 7 and 63 using the distributive property, you can break down 63 into more manageable parts. For example, you can express 63 as 60 + 3. Then, apply the distributive property: (7 \times 63 = 7 \times (60 + 3) = 7 \times 60 + 7 \times 3). This simplifies to (420 + 21), which equals 441.
To find (2 \times 2 \frac{1}{3}) using the distributive property, first convert (2 \frac{1}{3}) into an improper fraction: (2 \frac{1}{3} = \frac{7}{3}). Then, apply the distributive property: (2 \times \frac{7}{3} = \frac{2 \times 7}{3} = \frac{14}{3}). Finally, this can be expressed as (4 \frac{2}{3}) if you convert it back to a mixed number.
It is hardly worth the effort, because you end up with twice as many multiplications and an addition, but 6*7 = (3+3)*7 = 3*7 + 3*7 = 21 + 21 = 42
To multiply 7 by 256 using expanded form and the distributive property, you can break down 256 into its place values: (256 = 200 + 50 + 6). Then, apply the distributive property: (7 \times 256 = 7 \times (200 + 50 + 6) = (7 \times 200) + (7 \times 50) + (7 \times 6)). This results in (1400 + 350 + 42).
An expression equal to 15 + 35, using distributive property, is 5(3 + 7). Under distributive property, 5*3=15 and 5*7=35.
The distributive property refers to a property of TWO binary operations - usually of multiplication and addition - not just one operation. Consequently, 7*420 does not have a distributive property.
35 x 3 = (30 x 3) + (5 x 3) = 90 + 15 = 105
3(7 + 2) = 3x7 + 3x2 is an example of the distributive law.The distributive law connects multiplication and addition.
To use the distributive property to solve (10 \times 147), you can break down 147 into two simpler components, such as (100 + 40 + 7). Then, apply the distributive property: [ 10 \times 147 = 10 \times (100 + 40 + 7) = (10 \times 100) + (10 \times 40) + (10 \times 7). ] Calculating each term gives (1000 + 400 + 70 = 1470), so (10 \times 147 = 1470).
7 x 23 = (7 x 20) + (7 x 3)
To rewrite ( 4(f \times 3) ) using the Distributive Property, you can distribute the 4 across the product inside the parentheses. This gives you ( 4f \times 3 ). Therefore, the expression can be rewritten as ( 12f ).
To multiply 7 times 256 using expanded form and the distributive property, we can break down 256 into its tens and units: (256 = 200 + 50 + 6). Then, we can express the multiplication as follows: (7 \times 256 = 7 \times (200 + 50 + 6) = 7 \times 200 + 7 \times 50 + 7 \times 6). This simplifies to (1400 + 350 + 42).